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- Herbrand_quotient abstract "In mathematics, the Herbrand quotient is a quotient of orders of cohomology groups of a cyclic group. It was invented by Jacques Herbrand. It has an important application in class field theory.".
- Herbrand_quotient wikiPageID "6043076".
- Herbrand_quotient wikiPageLength "4685".
- Herbrand_quotient wikiPageOutDegree "22".
- Herbrand_quotient wikiPageRevisionID "582461520".
- Herbrand_quotient wikiPageWikiLink Abelian_group.
- Herbrand_quotient wikiPageWikiLink Category:Abelian_group_theory.
- Herbrand_quotient wikiPageWikiLink Category:Algebraic_number_theory.
- Herbrand_quotient wikiPageWikiLink Class_field_theory.
- Herbrand_quotient wikiPageWikiLink Class_formation.
- Herbrand_quotient wikiPageWikiLink Cup_product.
- Herbrand_quotient wikiPageWikiLink Cyclic_group.
- Herbrand_quotient wikiPageWikiLink Endomorphism.
- Herbrand_quotient wikiPageWikiLink Exact_sequence.
- Herbrand_quotient wikiPageWikiLink G-module.
- Herbrand_quotient wikiPageWikiLink Graduate_Texts_in_Mathematics.
- Herbrand_quotient wikiPageWikiLink Group_cohomology.
- Herbrand_quotient wikiPageWikiLink Index_of_a_subgroup.
- Herbrand_quotient wikiPageWikiLink Isomorphism.
- Herbrand_quotient wikiPageWikiLink Jacques_Herbrand.
- Herbrand_quotient wikiPageWikiLink Mathematics.
- Herbrand_quotient wikiPageWikiLink Multiplicative_function.
- Herbrand_quotient wikiPageWikiLink Quotient.
- Herbrand_quotient wikiPageWikiLink Springer_Science+Business_Media.
- Herbrand_quotient wikiPageWikiLink Tate_cohomology_group.
- Herbrand_quotient wikiPageWikiLinkText "Herbrand quotient".
- Herbrand_quotient wikiPageWikiLinkText "Herbrand quotient#Definition".
- Herbrand_quotient wikiPageUsesTemplate Template:Cite_book.
- Herbrand_quotient wikiPageUsesTemplate Template:Reflist.
- Herbrand_quotient subject Category:Abelian_group_theory.
- Herbrand_quotient subject Category:Algebraic_number_theory.
- Herbrand_quotient hypernym Quotient.
- Herbrand_quotient comment "In mathematics, the Herbrand quotient is a quotient of orders of cohomology groups of a cyclic group. It was invented by Jacques Herbrand. It has an important application in class field theory.".
- Herbrand_quotient label "Herbrand quotient".
- Herbrand_quotient sameAs Q5736206.
- Herbrand_quotient sameAs m.0fm473.
- Herbrand_quotient sameAs Q5736206.
- Herbrand_quotient wasDerivedFrom Herbrand_quotient?oldid=582461520.
- Herbrand_quotient isPrimaryTopicOf Herbrand_quotient.